An optimal parallel minimax tree algorithm

An log n time n/log n processor CREW PRAM algorithm to construct an alphabetic minimax tree is presented. The algorithm achieves these optimal bounds by a combination of existing parallel techniques (applied in novel ways) and a new technique, called accelerated valley filling. Parallel algorithms f...

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Vydáno v:Parallel and Distributed Processing, 2nd IEEE Symposium On s. 293 - 300
Hlavní autoři: Kirkpatrick, D.G., Przytycka, T.
Médium: Konferenční příspěvek
Jazyk:angličtina
Vydáno: IEEE Comput. Soc. Press 1990
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ISBN:0818620870, 9780818620874
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Abstract An log n time n/log n processor CREW PRAM algorithm to construct an alphabetic minimax tree is presented. The algorithm achieves these optimal bounds by a combination of existing parallel techniques (applied in novel ways) and a new technique, called accelerated valley filling. Parallel algorithms for several other versions of the minimax tree problem are also discussed.< >
AbstractList An log n time n/log n processor CREW PRAM algorithm to construct an alphabetic minimax tree is presented. The algorithm achieves these optimal bounds by a combination of existing parallel techniques (applied in novel ways) and a new technique, called accelerated valley filling. Parallel algorithms for several other versions of the minimax tree problem are also discussed.< >
Author Kirkpatrick, D.G.
Przytycka, T.
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Snippet An log n time n/log n processor CREW PRAM algorithm to construct an alphabetic minimax tree is presented. The algorithm achieves these optimal bounds by a...
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StartPage 293
SubjectTerms Acceleration
Algorithm design and analysis
Binary search trees
Binary trees
Computer science
Cost function
Filling
Minimax techniques
Parallel algorithms
Phase change random access memory
Title An optimal parallel minimax tree algorithm
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